Manual Of The Theory Of Elasticity | |
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Original Title | Manual Of The Theory Of Elasticity |
Author | V. G. Rekach |
Publication date |
1979 |
Topics | mirtitles, problem books, elasticity, physics, stress, strain, thermal, contact, dynamic, static, torsion, coordinate systems, solutions |
Collection | mir-titles, additional_collections |
Language | English |
Book Type | EBook |
Material Type | Book |
File Type | |
Downloadable | Yes |
Support | Mobile, Desktop, Tablet |
Scan Quality: | Best No watermark |
PDF Quality: | Good |
Availability | Yes |
Price | 0.00 |
Submitted By | mirtitles |
Submit Date | |
This book is designed to be used as an aid to solving elasticity problems in college and university courses in engineering.
The book covers all subjects of the mathematical theory of elasticity. It contains material which forms the basis for structural analysis and design. Numerous problems illustrate the text and somewhat complete it. Along with classical problems, they include cases of practical significance. The author does not emphasize any particular procedure of solution, but instead considerable emphasis is placed on the solution of problems by the use of various methods. Most of the problems are worked out and those which are left as an exercise to the student are provided with answers or references to the original works. Professor Vladimir Germanovich Rekach, D.Sc., is the Head of the Department of Strength of Materials at the Patrice Lumumba Peoples’ Friendship University in Moscow. His main scientific interests are structural design, analysis of curved bars and vibration problems. The title of his doctoral thesis was “The Analysis of Spherical Shells”. He is the author of 28 articles and 3 books (3 as coauthor).
The book was translated from the Russian by M. Konyaeva and was published by Mir in 1979.
Thanks to Akbar Azimi for the raw scans.
CONTENTS
Notation Chapter 1 Theory of Stress 9 I. Static and Dynamic Equilibrium Equations. 9 Chapter 2 Theory of Strain 24 I. Strain Equations in Orthogonal Co-ordinates 24 Chapter 3 Basic Equations of the Theory of Elasticity and Their Solution or Special Cases 40 I. Orthogonal Curvilinear Co-ordinates 40 Chapter 4 General Solutions of the Basic Equations of the Theory of Elasticity. Solution or Three-dimensional Problems 66 I. Harmonic Equation (Laplace’s ) 66 Chapter 5 Plane Problem in Rectangular Co-ordinates 106 I. Plane Stress 106 Chapter 6 Plane Problem in Polar Co-ordinates. 151 I. Plane Stress 153 Chapter 7 Torsion of Prismatic and Cylindrical Bars 184 I. Pure Torsion of Bars of Constant Section 184 Chapter 8 Thermal Problem 210 I. Steady-state Thermal Process 210 Chapter 9 Contact Problem. 236 I. The action of punches on an Elastic Half-plane 236 Chapter 10 Dynamic Problem. 267 I. Simple Harmonic Motion 267 References 302 |



